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Turul 2, sentiment identic cu cel de la turul 1.
From the Wiki page of Nicușor Dan, the new president of Romania:
He won first prizes in the International Mathematical Olympiads in 1987 and 1988 with perfect scores.[3] Dan moved to Bucharest at the age of 18 and began studying mathematics at the University of Bucharest.[4] In 1992, he moved to France to continue studying mathematics: he followed the courses of the École Normale Supérieure, one of the most prestigious French grandes écoles, where he gained a master's degree. In 1998 Dan completed a PhD in mathematics at Paris 13 University, with thesis "Courants de Green et prolongement méromorphe" written under the direction of Christophe Soulé and Daniel Barsky [de].[5][6]
Dan's 1988 gold medal also means he was one of eleven contestants to get full marks on the infamous Problem 6, a question so difficult that nobody on the IMO problem committee could solve it.
His personal website lists his primary area of research as Arakelov geometry, a method of studying Diophantine equations from a geometric point of view.
His thesis, in the same field.
His arXiv.